Physics · Partial Differential Equations
Find the general solution to the partial differential equation 2x ∂z∂x - 3y ∂z∂y = 0.
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- 1z = f(x3y2), where f is an arbitrary differentiable function
- 2z = f(x3y2), where f is an arbitrary differentiable function✓
- 3z = f(x2y3), where f is an arbitrary differentiable function
- 4z = f(x/y), where f is an arbitrary differentiable function
Correct answer
z = f(x3y2), where f is an arbitrary differentiable function
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